In this paper, we determine the inducibility of the net graph (as seen in Figure REF ), as well as the unique \(n\) -vertex graphs which maximize the density of induced net graphs, or nets, when \(n\)  is a power of 6. Our work is heavily influenced by [1]} wherein the Balough, Hu, Lidický, and Pfender resolve one case of another 1975 question of Pippenger and Golumbic [2]} regarding the inducibility of cycle graphs. In this paper, we build on their methods to include careful analysis of particular subgraph densities to determine for sufficiently large \(n\)  the graph which maximizes the density of the net graph.
